moscot.problems.space.AlignmentProblem.prepare¶
- AlignmentProblem.prepare(batch_key, spatial_key='spatial', joint_attr=None, policy='sequential', reference=None, normalize_spatial=True, cost='sq_euclidean', cost_kwargs=mappingproxy({}), a=None, b=None, xy_callback=None, x_callback=None, y_callback=None, xy_callback_kwargs=mappingproxy({}), x_callback_kwargs=mappingproxy({}), y_callback_kwargs=mappingproxy({}), subset=None, marginal_kwargs=mappingproxy({}))[source]¶
Prepare the alignment problem problem.
See also
See Alignment of spatial transcriptomics data on how to prepare and solve the
AlignmentProblem.
- Parameters:
spatial_key (
str) – Key inobsmwhere the spatial coordinates are stored.joint_attr (
Union[str,Mapping[str,Any],None]) –How to get the data for the linear term in the fused case:
dict- it should contain'attr'and'key', the attribute and key inAnnData, and optionally'tag'from thetags.
By default,
tag = 'point_cloud'is used.policy (
Literal['sequential','star']) –Rule which defines how to construct the subproblems using
obs['{batch_key}']. Valid options are:'sequential'- align subsequent slices.'star'- align all slices to thereference.
reference (
Optional[str]) – Spatial reference whenpolicy = 'star'.normalize_spatial (
bool) – Whether to normalize the spatial coordinates. IfTrue, the coordinates are normalized by standardizing them.cost (
Union[Literal['euclidean','sq_euclidean','cosine','pnorm_p','sq_pnorm','geodesic'],Mapping[Literal['xy','x','y'],Literal['euclidean','sq_euclidean','cosine','pnorm_p','sq_pnorm','geodesic']]]) –Cost function to use. Valid options are:
str- name of the cost function for all terms, seeget_available_costs().dict- a dictionary with the following keys and values:'xy'- cost function for the linear term.'x'- cost function for the source quadratic term.'y'- cost function for the target quadratic term.
cost_kwargs (
Union[Mapping[str,Any],Mapping[Literal['x','y','xy'],Mapping[str,Any]]]) – Keyword arguments for theBaseCostor any backend-specific cost.Source marginals. Valid options are:
Target marginals. Valid options are:
xy_callback (
Union[Literal['local-pca'],Callable[[Literal['xy','x','y'],AnnData,Optional[AnnData]],Optional[TaggedArray]],None]) – Callback function used to prepare the data in the linear term.x_callback (
Union[Literal['local-pca'],Callable[[Literal['xy','x','y'],AnnData,Optional[AnnData]],Optional[TaggedArray]],None]) – Callback function used to prepare the data in the source quadratic term.y_callback (
Union[Literal['local-pca'],Callable[[Literal['xy','x','y'],AnnData,Optional[AnnData]],Optional[TaggedArray]],None]) – Callback function used to prepare the data in the target quadratic term.xy_callback_kwargs (
Mapping[str,Any]) – Keyword arguments for thexy_callback.x_callback_kwargs (
Mapping[str,Any]) – Keyword arguments for thex_callback.y_callback_kwargs (
Mapping[str,Any]) – Keyword arguments for they_callback.subset (
Optional[Sequence[Tuple[TypeVar(K, bound=Hashable),TypeVar(K, bound=Hashable)]]]) – Subset ofobs['{key}']for theExplicitPolicy. Only used whenpolicy = 'explicit'.marginal_kwargs (
Mapping[str,Any]) – Keyword arguments for theestimate_marginals()method.
- Return type:
AlignmentProblem[TypeVar(K, bound=Hashable),TypeVar(B, bound=OTProblem)]- Returns:
: Returns self and updates the following fields:
problems- the prepared subproblems.spatial_key- key inobsmwhere the spatial coordinates are stored.stage- set to'prepared'.problem_kind- set to'quadratic'.